Glasnik Matematicki, Vol. 21, No.1 (1986)
Scanned versions of the papers are
available through Google Books.
Contents
- E. Ademaj, On the nonexistence of projective planes of order
15 with a Frobenius group of order 30 as a collineation group,
(3-33)
[Google Books]
- K. Horvatic-Baldasar, An elation semibiplane with 14 points on
a line, (35-39)
[Google Books]
- J. Siftar, 4-semiaffine linear spaces with 16 points,
(41-73)
[Google Books]
- J. Duda, 3-permutable and directly decomposable
congruences, (75-80)
[Google Books]
- G. Szeto and Y.-F. Wong, On an idempotent Galois extension of
rings, (81-85)
[Google Books]
- L. Karadzic, On the convergence of some series which can be
brought to the form
Σ αnan -
βnbn,
(87-100)
[Google Books]
- J. Stoyanov, Probabilistic proof of the convergence of a class
of n-fold integrals,
(101-114)
[Google Books]
- M. Berisha, Sufficient conditions for the Fourier coefficients
of periodic functions to belong to
B(p,θ,k,α)-classes of Besov type,
(Russian)
(115-122)
[Google Books]
- M. Borogovac, Points of nondegenerate range of closed Hermitian
operator in Pontrjagin space, (123-135)
[Google Books]
- N. Limic and A. Mikelic, Necessary conditions for an optimal
control problem governed by variational inequalities,
(137-147)
[Google Books]
- V. Popa, Sur quelques conditions suffisantes pour la
quasicontinuite, (149-152)
[Google Books]
- T. Yagasaki, Movability of maps and shape fibrations,
(153-177)
[Google Books]
- J. Ewert, Weak forms of continuity, quasicontinuity and
cliquishness of maps with respect to two topologies,
(179-189)
[Google Books]
- S. Romaguera and A. Gutierrez, A note on Cauchy sequences in
quasipseudometric spaces,
(191-200)
[Google Books]
- L. B. Treybig, Arcwise connectivity in continuous images of
ordered compacta,
(201-211)
[Google Books]
- I. Loncar, Some results on the dimension of inverse limit
spaces, (213-223)
[Google Books]
- S. Sessa, M. S. Khan and M. Imdad, A common fixed point theorem
with a weak commutativity condition,
(225-235)
[Google Books]
- N. Uglesic, Fibrant spaces and approximate fibrations,
(237-242)
[Google Books]
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